Theorem: The Chain Rule If m(x) = E[I(x)] is a composite function, then provided that E' [I(x)] and I'(x) exist. ○ m'(x) = E[I(x)]I'(x) O m' (x) = E' [I'(x)] Om'(x) = E' [I(x)]I'(x) O m'(x) = E' [I'(x)]I'(x) O m'(x) = E[I'(x)]I'(x)

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Theorem: The Chain Rule
If m(x) = E[I(x)] is a composite function, then
provided that E' [I(x)] and I'(x) exist.
○ m'(x) = E[I(x)]I'(x)
O m' (x) = E' [I'(x)]
Om'(x) = E' [I(x)]I'(x)
O m'(x) = E' [I'(x)]I'(x)
O m'(x) = E[I'(x)]I'(x)
Transcribed Image Text:Theorem: The Chain Rule If m(x) = E[I(x)] is a composite function, then provided that E' [I(x)] and I'(x) exist. ○ m'(x) = E[I(x)]I'(x) O m' (x) = E' [I'(x)] Om'(x) = E' [I(x)]I'(x) O m'(x) = E' [I'(x)]I'(x) O m'(x) = E[I'(x)]I'(x)
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